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Answer :
To determine the weight of a car on Earth, we use the formula for weight:
[tex]\[ \text{Weight} = \text{Mass} \times \text{Gravitational Acceleration} \][/tex]
Given:
- The gravitational acceleration on Earth is [tex]\( 9.8 \, \text{m/s}^2 \)[/tex]
- The mass of the car is [tex]\( 1360 \, \text{kg} \)[/tex]
Now, we just need to plug these values into the formula:
[tex]\[ \text{Weight} = 1360 \, \text{kg} \times 9.8 \, \text{m/s}^2 \][/tex]
Multiplying these values:
[tex]\[ \text{Weight} = 13328 \, \text{N} \][/tex]
Since the problem asks to round the weight to the nearest whole number, the final weight of the car is:
[tex]\[ 13328 \, \text{N} \][/tex]
Therefore, the weight of the car on Earth is [tex]\( 13,328 \, \text{N} \)[/tex].
[tex]\[ \text{Weight} = \text{Mass} \times \text{Gravitational Acceleration} \][/tex]
Given:
- The gravitational acceleration on Earth is [tex]\( 9.8 \, \text{m/s}^2 \)[/tex]
- The mass of the car is [tex]\( 1360 \, \text{kg} \)[/tex]
Now, we just need to plug these values into the formula:
[tex]\[ \text{Weight} = 1360 \, \text{kg} \times 9.8 \, \text{m/s}^2 \][/tex]
Multiplying these values:
[tex]\[ \text{Weight} = 13328 \, \text{N} \][/tex]
Since the problem asks to round the weight to the nearest whole number, the final weight of the car is:
[tex]\[ 13328 \, \text{N} \][/tex]
Therefore, the weight of the car on Earth is [tex]\( 13,328 \, \text{N} \)[/tex].
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